Faster Bootstrapping with Polynomial Error Jacob Alperin-Sheriff Chris Peikert

Source URL: web.eecs.umich.edu

MODULI SPACES AND DERIVED CATEGORIES Aaron Bertram and Paolo Stellari Moduli Spaces (Aaron Bertram) Let X be a smooth complex projective variety with ample class H, and let h(n) be the Hilbert polynomial of a coherent sh

Source URL: germanio.math.unifi.it

LOWER BOUNDS ON THE GLOBAL MINIMUM OF A POLYNOMIAL M. GHASEMI, J.B. LASSERRE, M. MARSHALL Abstract. We extend the method of Ghasemi and Marshall [SIAM. J. Opt), pp], to obtain a lower bound fgp,M for

Source URL: math.usask.ca

J. Symbolic Computation, 351–369 Lattices of Compatibly Embedded Finite Fields† WIEB BOSMA‡, JOHN CANNON§ AND ALLAN STEEL¶ Computational Algebra Group, School of Mathematics and Statistics, The Univers

Source URL: www.math.ru.nl

• Field theory
• Polynomials
• Computer algebra
• Finite fields
• Abstract algebra
• Conway polynomial
• Field
• Minimal polynomial
• Embedding
• Model theory
• Factorization of polynomials
• Duality

Signal and Information Processing Laboratory Institut für Signal- und Informationsverarbeitung August 20, 2015

Source URL: www.isiweb.ee.ethz.ch

• Regression analysis
• Curve fitting
• Polynomial regression
• Polynomial
• MATLAB
• Perceptron
• Linear least squares
• Normal distribution

Institutionen f¨or matematik, KTH. Contents 7 Affine Varieties 7.1 The polynomial ringHypersurfaces . . . . . . . .

Source URL: www.math.kth.se

Polynomial Time Approximation S hemes for Dense and Geometri k-Restri ted Forest Problems

Source URL: theory.cs.uni-bonn.de

On Determining Functions of Matrices Charles D. Allison Brigham Young University FallAbstract

Source URL: www.mini.pw.edu.pl

• Matrix theory
• Algebra
• Exponentials
• Matrix exponential
• CayleyHamilton theorem
• Polynomial
• Matrix
• Field theory
• Fundamental theorem of algebra
• Dissipative operator

MATH CIRCLE - ELLIPTIC CURVES WEEKS 1 & 2 SAM LICHTENSTEIN 1. What is a curve? We started by considering the idea of a curve. This is just the set of points in the plane which satisfy a polynomial equation. For example,

Source URL: themathcircle.org

Lower bounds for a polynomial in terms of its coefficients Mehdi Ghasemi and Murray Marshall Abstract. We determine new sufficient conditions in terms of the coefficients for a polynomial f ∈ R[X] of degree 2d (d ≥ 1

Source URL: math.usask.ca